Add to ORKGAfter reformulating Shintani’s theory of Fourier-Jacobi expansion of automorphic forms on U(2, 1) in the adelic setting, we show that the primitive components of holomorphic Eisenstein series are expressed in terms of the periods of primitive theta functions and critical values of Hecke L-functions
We provide an introduction to the theory of Eisenstein series and automorphic forms on real simple L...
In this paper we shall compute explicitly the Fourier coefficients of the Eisenstein series Ek,m(z,w...
We consider complex-valued modular forms on finite upper half planes Hq and obtain Fourier expansion...
After reformulating Shintani’s theory of Fourier-Jacobi expansion of automorphic forms on U(2, 1) in...
Abstract. After reformulating Shintani’s theory of Fourier-Jacobi expansion of automorphic forms on ...
Jacobi forms arise naturally in number theory in several ways: theta series arise as functions of la...
Generalizing a result of [15] for modular forms of level one, we give a closed formula for the sum o...
Generalizing a result of [15] for modular forms of level one, we give a closed formula for the sum o...
Jacobi forms arise naturally in number theory in several ways: theta series arise as functions of la...
We shall develop the general theory of Jacobi forms of degree two over Cayley numbers and then const...
One of the aims of this paper is to give a detail to produce a Jacobi- Eisenstein series of weight 2...
Abstract. In recent work we computed, for any totally real number field K with ring ofintegers o, th...
We provide an introduction to the theory of Eisenstein series and automorphic forms on real simple L...
We explore means of evaluating Fourier-Whittaker coefficients on p-adic Lie groups by evaluating in ...
An explicit formula for the Fourier coefficients of Siegel-Eisenstein series(Researches on automorph...
We provide an introduction to the theory of Eisenstein series and automorphic forms on real simple L...
In this paper we shall compute explicitly the Fourier coefficients of the Eisenstein series Ek,m(z,w...
We consider complex-valued modular forms on finite upper half planes Hq and obtain Fourier expansion...
After reformulating Shintani’s theory of Fourier-Jacobi expansion of automorphic forms on U(2, 1) in...
Abstract. After reformulating Shintani’s theory of Fourier-Jacobi expansion of automorphic forms on ...
Jacobi forms arise naturally in number theory in several ways: theta series arise as functions of la...
Generalizing a result of [15] for modular forms of level one, we give a closed formula for the sum o...
Generalizing a result of [15] for modular forms of level one, we give a closed formula for the sum o...
Jacobi forms arise naturally in number theory in several ways: theta series arise as functions of la...
We shall develop the general theory of Jacobi forms of degree two over Cayley numbers and then const...
One of the aims of this paper is to give a detail to produce a Jacobi- Eisenstein series of weight 2...
Abstract. In recent work we computed, for any totally real number field K with ring ofintegers o, th...
We provide an introduction to the theory of Eisenstein series and automorphic forms on real simple L...
We explore means of evaluating Fourier-Whittaker coefficients on p-adic Lie groups by evaluating in ...
An explicit formula for the Fourier coefficients of Siegel-Eisenstein series(Researches on automorph...
We provide an introduction to the theory of Eisenstein series and automorphic forms on real simple L...
In this paper we shall compute explicitly the Fourier coefficients of the Eisenstein series Ek,m(z,w...
We consider complex-valued modular forms on finite upper half planes Hq and obtain Fourier expansion...